-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).
-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).
-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).
-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).
-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).
-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).
-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).
-
Question
Here are some common (and less common) parent functions:
|
name
|
\(f(x)=\)
|
|
constant
|
1
|
|
linear
|
\(x\)
|
|
absolute
|
\(|x|\)
|
|
quadratic
|
\(x^2\)
|
|
cubic
|
\(x^3\)
|
|
reciprocal
|
\(\frac{1}{x}\)
|
|
square root
|
\(\sqrt{x}\)
|
|
cube root
|
\(\sqrt[3]{x}\)
|
|
sine
|
\(\sin(x)\)
|
|
cosine
|
\(\cos(x)\)
|
|
tangent
|
\(\tan(x)\)
|
|
ceiling
|
\(\lceil x \rceil\)
|
|
floor
|
\(\lfloor x \rfloor\)
|
|
exponential
|
\(e^x\)
|
|
logarithmic
|
\(\ln(x)\)
|
|
logistic
|
\(\frac{e^x}{e^x+1}\)
|
|
squared reciprocal
|
\(\frac{1}{x^2}\)
|
Match the graphs with their names.
Solution
You could try graphing the options or referencing a parent-function chart.
In Desmos, you can use floor(x) and ceil(x) for the floor and ceiling functions.
For the cube root function, in Desmos, you can type cbrt(x).